grupa cykliczna

There also are groups known not to have generic polynomials, such as the cyclic group of order 8.

In general, let G be a finite cyclic group with n elements.

The indecomposable objects are the cyclic groups of prime power order.

All cyclic groups of a given order are isomorphic to .

The notation refers to the cyclic group of order n.

It forms a cyclic group with 2 as one choice of generator.

This can be done with any finite cyclic group.

This is a part of representation theory of cyclic groups.

A primary cyclic group is one whose order is a power of a prime.

All other subgroups of 2T are cyclic groups generated by the various elements, with orders 3, 4, and 6.